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Levi-Strauss Co manufactures clothing. The quality control department measures weekly values of different suppliers for the percentage difference of waste between the layout on the computer and the actual waste when the clothing is made (called run-up). The data is in Table #11.3.3, below, and there are some negative values because sometimes the supplier is able to layout the pattern better than the computer (Waste run up, 2013). (11.3.2) Do the data show that there is a difference between some of the suppliers? Test at the 1% level. Show work without Excel or calculator Table #11.3.3: Run-ups for Different Plants Making Levi Strauss Clothing
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In: Statistics and Probability
LaCrosse, Inc., sales manager Josh Brown has been receiving
calls from customers complaining about the length of time it takes
to receive an order. To help him understand the issue, he gathered
the following information from DanGold Enterprises’ most recent
order.
Days Required
Process customer order 0.2
Wait for direct materials to arrive 4.0
Fabrication of parts 3.0
Move order to assembly department 0.6
Wait for machine time 6.5
Assembly of parts 4.0
Move order to finishing department 0.3
Wait for machine time 3.0
Finishing of units 5.0
Move to packing department 0.7
Packing 1.9
Move to shipping department 0.2
Load delivery truck 0.5
Drive to customer 1.5
Unload delivery truck 0.5
Return to plant 2.0
[Incorrect answer.] Your answer is incorrect. Try
again.
(a) Calculate the delivery cycle time for DanGold’s order. (Round answer to 1 decimal place, e.g. 12.5.)
Delivery cycle time
days
(b) Calculate the manufacturing cycle time for DanGold’s order. (Round answer to 1 decimal place, e.g. 12.5.)
Manufacturing cycle time
days
(c) Calculate the value-added time for DanGold’s order. (Round answer to 1 decimal place, e.g. 12.5.)
Value-added time
days
LINK TO TEXT
[Incorrect answer.] Your answer is incorrect. Try
again.
(d) Calculate the manufacturing cycle efficiency for DanGold’s order. (Round answer to 0 decimal places, e.g. 51%.)
Manufacturing cycle efficiency
%
In: Accounting
Expected returns
Stocks A and B have the following probability distributions of expected future returns:
| Probability | A | B |
| 0.2 | -10% | -39% |
| 0.2 | 6 | 0 |
| 0.3 | 11 | 21 |
| 0.2 | 20 | 27 |
| 0.1 | 36 | 44 |
Calculate the expected rate of return, rB, for Stock
B (rA = 10.10%.) Do not round intermediate calculations.
Round your answer to two decimal places.
%
Calculate the standard deviation of expected returns,
σA, for Stock A (σB = 26.59%.) Do not round
intermediate calculations. Round your answer to two decimal
places.
%
Now calculate the coefficient of variation for Stock B. Round your answer to two decimal places.
Is it possible that most investors might regard Stock B as being less risky than Stock A?
In: Finance
Silver Lining Inc. has a balanced scorecard with a strategy map that shows that delivery time and the number of erroneous shipments are expected to affect the company’s ability to satisfy the customer. Further, the strategy map for the balanced scorecard shows that the hours from ordered to delivered affects the percentage of customers who shop again, and the number of erroneous shipments affects the online customer satisfaction rating. The following information is also available:
Using these estimates, determine how much future profit and future market share will change if:
Total decrease in future profit $
Round your answer to two decimal places.
Total decrease in future market share %
In: Accounting
7. According to the absorption approach, the economic circumstances that best warrant a currency devaluation is where the domestic economy faces:
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8. Assume an economy operates at full employment and faces a trade deficit. According to the absorption approach, currency devaluation will improve the trade balance if domestic:
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10. The Marshall-Lerner condition deals with the impact of currency depreciation on:
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11. American citizens planning a vacation abroad would welcome:
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12. Assume the Canadian demand elasticity for imports equals 0.2, while the foreign demand elasticity for Canadian exports equals 0.3. Responding to a trade deficit, suppose the Canadian dollar depreciates by 20 percent. For Canada, the depreciation would lead to a:
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In: Economics
We all know the Earth exerts gravity on us, but other objects in the solar system also pull on us. In the following series of problems we will investigate how strong gravity is for a person standing on the surface of the Earth from various objects in the solar system. You can answer the following series of questions using Newton's Law of Gravity; use the units given and the Gravitational Constant, G = 6.67 ×10-11 m3/kg/s2.
In: Physics
Problem 6 (Inference via Bayes’ Rule)
Suppose we are given a coin with an unknown head probability θ ∈
{0.3,0.5,0.7}. In order to infer the value θ, we experiment with
the coin and consider Bayesian inference as follows: Define events
A1 = {θ = 0.3}, A2 = {θ = 0.5}, A3 = {θ = 0.7}. Since initially we
have no further information about θ, we simply consider the prior
probability assignment to be P(A1) = P(A2) = P(A3) = 1/3.
(a) Suppose we toss the coin once and observe a head (for ease of
notation, we define the event B = {the first toss is a head}). What
is the posterior probability P(A1|B)? How about P(A2|B) and
P(A3|B)? (Hint: use the Bayes’ rule)
(b) Suppose we toss the coin for 10 times and observe HHTHHHTHHH
(for ease of notation, we define the event C = {HHTHHHTHHH}).
Moreover, all the tosses are known to be independent. What is the
posterior probability P(A1|C), P(A2|C), and P(A3|C)? Given the
experimental results, what is the most probable value for θ?
(c) Given the same setting as (b), suppose we instead choose to use
a different prior probability assignment P(A1) = 2/5,P(A2) =
2/5,P(A3) = 1/5. What is the posterior probabilities P(A1|C),
P(A2|C), and P(A3|C)? Given the experimental results, what is the
most probable value for θ?
In: Math
The accompanying data set provides the closing prices for four stocks and the stock exchange over 12 days:
| Date | A | B | C | D | Stock Exchange |
| 9/3/10 | 127.37 | 18.34 | 21.03 | 15.51 | 10432.45 |
| 9/7/10 | 127.15 | 18.18 | 20.44 | 15.51 |
10334.67 |
| 9/8/10 | 124.92 | 17.88 | 20.57 | 15.82 | 10468.41 |
| 9/9/10 | 127.35 | 17.95 | 20.52 | 16.02 | 10498.61 |
| 9/10/10 | 128.37 | 17.82 | 20.42 | 15.98 | 10563.84 |
| 9/13/10 | 128.36 | 18.64 | 21.16 | 16.21 | 10616.07 |
| 9/14/10 | 128.61 | 18.83 | 21.29 | 16.22 | 10565.83 |
| 9/15/10 | 130.17 | 18.79 | 21.69 | 16.25 | 10627.97 |
| 9/16/10 | 130.34 | 19.16 | 21.76 | 16.36 | 10595.39 |
| 9/17/10 | 129.37 | 18.82 | 21.69 | 16.26 | 10517.99 |
| 9/20/10 | 130.97 | 19.12 | 21.75 | 16.41 | 10661.11 |
| 9/21/10 | 131.16 | 19.02 | 21.55 | 16.57 | 10687.95 |
Using Excel's Data Analysis Exponential Smoothing tool, forecast each of the stock prices using simple exponential smoothing with a smoothing constant of 0.3.
For example, help me to understand how to complete the exponential smoothing forecast model for Stock A.
Date Forecast A
9/3/2010 ____
9/7/2010 ____
9/8/2010 ____
9/9/2010 ____
9/10/2010 ____
9/13/2010 ____
9/14/2010 ____
9/15/2010 ____
9/16/2010 ____
9/17/2010 ____
9/20/2010 ____
9/21/2010 ____
In: Math
The accompanying data set provides the closing prices for four stocks and the stock exchange over 12 days:
| Date | A | B | C | D | Stock Exchange |
| 9/3/10 | 127.37 | 18.34 | 21.03 | 15.51 | 10432.45 |
| 9/7/10 | 127.15 | 18.18 | 20.44 | 15.51 | 10334.67 |
| 9/8/10 | 124.92 | 17.88 | 20.57 | 15.82 | 10468.41 |
| 9/9/10 | 127.35 | 17.95 | 20.52 | 16.02 | 10498.61 |
| 9/10/10 | 128.37 | 17.82 | 20.42 | 15.98 | 10563.84 |
| 9/13/10 | 128.36 | 18.64 | 21.16 | 16.21 | 10616.07 |
| 9/14/10 | 128.61 | 18.83 | 21.29 | 16.22 | 10565.83 |
| 9/15/10 | 130.17 | 18.79 | 21.69 | 16.25 | 10627.97 |
| 9/16/10 | 130.34 | 19.16 | 21.76 | 16.36 | 10595.39 |
| 9/17/10 | 129.37 | 18.82 | 21.69 | 16.26 | 10517.99 |
| 9/20/10 | 130.97 | 19.12 | 21.75 | 16.41 | 10661.11 |
| 9/21/10 | 131.16 | 19.02 | 21.55 | 16.57 | 10687.95 |
With the help of the Excel Exponential Smoothing tool, I was able to forecast each of the stock prices using simple exponential smoothing with a smoothing constant of 0.3 (ie, damping factor of 0.7). I was also able to calculate the MAD of each of the stocks:
MAD of Stock A = 1.32
MAD of Stock B = 0.37
MAD of Stock C = 0.41
MAD of Stock D = 0.26
MAD of Stock Exchange = 83.85
Help me to calculate the Mean Square Error (MSE) of the stocks.
In: Math
In: Mechanical Engineering